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9780471815181

Statistical Mechanics

by
  • ISBN13:

    9780471815181

  • ISBN10:

    0471815187

  • Edition: 2nd
  • Format: Paperback
  • Copyright: 1991-01-16
  • Publisher: Wiley

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Summary

Unlike most other texts on the subject, this clear, concise introduction to the theory of microscopic bodies treats the modern theory of critical phenomena. Provides up-to-date coverage of recent major advances, including a self-contained description of thermodynamics and the classical kinetic theory of gases, interesting applications such as superfluids and the quantum Hall effect, several current research applications, The last three chapters are devoted to the Landau-Wilson approach to critical phenomena. Many new problems and illustrations have been added to this edition.

Author Biography

Kerson Huang is Professor of Physics at the Massachusetts Institute of Technology, Cambridge, USA, and a leading authority on quantum physics. He is a highly experienced textbook writer and has written Statistical Mechanics, also published by Wiley. Professor Huang?s research interests focus on Bose-Einstein condensates and non-renormalizable theories.

Table of Contents

PART A THERMODYNAMICS AND KINETIC THEORY 1(124)
The Laws of Thermodynamics
3(28)
Preliminaries
3(4)
The First Law of Thermodynamics
7(2)
The Second Law of Thermodynamics
9(5)
Entroy
14(5)
Some Immediate Consequences of the Second Law
19(3)
Thermodynamic Potentials
22(3)
The Third Law of Thermodynamics
25(6)
Some Applications of Thermodynamics
31(21)
Thermodynamic Description of Phase Transitions
31(4)
Surface Effects in Condensation
35(3)
Van der Waals Equation of State
38(5)
Osmotic Pressure
43(5)
The Limit of Thermodynamics
48(4)
The Problem of Kinetic Theory
52(21)
Formulation of the Problem
52(4)
Binary Collisions
56(4)
The Boltzmann Transport Equation
60(2)
The Gibbsian Ensemble
62(3)
The BBGKY Hierarchy
65(8)
The Equilibrium state of a Dilute Gas
73(20)
Boltzmann's H Theorem
73(2)
The Maxwell-Boltzmann Distribution
75(4)
The Method of the Most Probable Distribution
79(6)
Analysis of the H Theorem
85(5)
The Poincare Cycle
90(3)
Transport Phenomena
93(32)
The Mean Free Path
93(2)
Effusion
95(1)
The Conservation Laws
96(4)
The Zero-Order Approximation
100(4)
The First-Order Approximation
104(4)
Viscosity
108(3)
Viscous Hydrodynamics
111(2)
The Navier-Stokes Equation
113(4)
Example in Hydrodynamics
117(8)
PART B STATISTICAL MECHANICS 125(180)
Classical Statistical Mechanics
127(16)
The Postulate of Classical Statistical Mechanics
127(3)
Microcanonical Ensemble
130(5)
Derivationi of Thermodynamics
135(1)
Equipartition Theorem
136(2)
Classical Ideal Gas
138(2)
Gibbs Paradox
140(3)
Canonical Ensemble and Grand Canonical Ensemble
143(28)
Canonical Ensemble
143(2)
Energy Fluctuations in the Canonical Ensemble
145(4)
Grand Canonical Ensemble
149(3)
Density Fluctuations in the Grand Canonical Ensemble
152(2)
The Chemical Potential
154(3)
Equivalence of the Canonical Ensemble and the Grand Canonical Ensemble
157(4)
Behavior of W(N)
161(2)
The Meaning of the Maxwell Construction
163(8)
Quantum statistical mechanics
171(22)
The Postulates of Quantum Statistical Mechanics
171(3)
Density Matrix
174(2)
Ensembles in Quantum Statistical Mechanics
176(2)
The Third Law of Thermodynamics
178(1)
The Ideal Gases: Microcanonical Ensemble
179(6)
The Ideal Gases: Grand Canonical Ensemble
185(4)
Foundations of Statistical Mechanics
189(4)
General Properties of the Partition Function
193(20)
The Darwin-Fowler Method
193(6)
Classical Limit of the Partition Function
199(7)
Singularities and Phase Transitions
206(4)
The Lee-Yang Circle Theorem
210(3)
Approximate Methods
213(28)
Classical Cluster Expansion
213(7)
Quantum Cluster Expansion
220(4)
The Second Virial Coefficient
224(4)
Variational Principles
228(2)
Imperfect Gases at Low Temperatures
230(11)
Fermi Systems
241(37)
The Equation of State of an Ideal Fermi Gas
241(6)
The Theory of White Dwarf Stars
247(6)
Landau Diamagnetism
253(7)
The De Haas-Van Alphen Effect
260(1)
The Quantized Hall Effect
261(6)
Pauli Paramagnetism
267(5)
Magnetic Properties of an Imperfect Gas
272(6)
Bose Systems
278(27)
Photons
278(5)
Phonons in Solids
283(3)
Bose-Einnstein Condensation
286(8)
An Imperfect Bose Gas
294(4)
The Superfluid Order Parameter
298(7)
PART C SPECIAL TOPICS IN STATISTICAL MECHANICS 305(163)
Superfluids
307(34)
Liquid Helium
307(4)
Tisza's Two-Fluid Model
311(2)
The Bose-Einstein Condensate
313(2)
Landau's Theory
315(2)
Superfluid Velocity
317(4)
Superfluid Flow
321(4)
The Phonon Wave Function
325(4)
Dilute Bose Gas
329(12)
The Ising Model
341(27)
Definition of the Ising Model
341(3)
Equivalence of the Ising Model to Other Models
344(4)
Spontaneous Magnetization
348(4)
The Bragg-Williams Approximation
352(5)
The Bethe-Peierls Approximation
357(4)
The One-Dimensional Ising Model
361(7)
The Onsager Solution
368(24)
Formulation of the Two-Dimensional Ising Model
368(6)
Mathematical Digression
374(4)
The Solution
378(14)
Critical Phenomena
392(24)
The Order Parameter
392(2)
The Correlation Function and the Fluctuation-Dissipation Theorem
394(2)
Critical Exponents
396(3)
The Scaling Hypothesis
399(4)
Scale Invariance
403(3)
Goldstone Excitations
406(1)
The Importance of Dimensionality
407(9)
The Landau Approach
416(25)
The Landau Free Energy
416(2)
Mathematical Digression
418(2)
Derivation in Simple Models
420(2)
Mean-Field Theory
422(4)
The Van der Waals Equation of State
426(2)
The Tricritical Point
428(6)
The Gaussian Model
434(3)
The Ginzburg Criterion
437(1)
Anomalous Dimensions
438(3)
Renoremalization Group
441(27)
Block Spins
441(2)
The One-Dimensional Ising Model
443(3)
Renormalization-Group Transformation
446(3)
Fixed Points and Scaling Fields
449(3)
Momentum-Space Formulation
452(3)
The Gaussian Model
455(3)
The Landau-Wilson Model
458(10)
APPENDIX N-BODY SYSTEM OF IDENTICAL PARTICLES 468(19)
A.1 The Two Kinds of Statistics
468(2)
A.2 N-Body Wave Functions
470(7)
A.3 Method of Quantized Fields
477(7)
A.4 Longitudinal Sum Rules
484(3)
Index 487

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